Actual autocorrelation function Rϵϵ(n) and the estimated autocorrelation function with N = 100.

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Bibliographic Details
Main Author:	Martin Dodek (20623832) (author)
Other Authors:	Eva Miklovičová (20623835) (author)
Published:	2025
Subjects:	Biophysics Neuroscience Biotechnology Infectious Diseases Space Science Biological Sciences not elsewhere classified Mathematical Sciences not elsewhere classified unlike conventional methods numerical experiments confirm new recursive formula multiple symmetrical solutions moving average process method &# 8217 levenberg &# 8211 integrating exponential forgetting enable parameter adaptation linear equations solvable online parameter estimation efficient online estimation sample autocorrelation function autocorrelation function nonlinear equations offline estimation estimation complexity xlink "> unique technique performance compared paper introduces older samples novelty lies novel approach notably reduced necessary conditions model parameters marquardt algorithms key finding efficiently find colored noise backward substitution approach uses
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Actual autocorrelation function <i>R</i><sub><i>ϵϵ</i></sub>(<i>n</i>) and the estimated autocorrelation function with <i>N</i> = 100.